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October 2005

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From:
Boris Belinskiy <[log in to unmask]>
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Boris Belinskiy <[log in to unmask]>
Date:
Mon, 10 Oct 2005 11:36:04 -0400
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Dear Colleagues,

We continue our Colloquium in the Math Department.

*************************

Ram Verma

Department Mathematics,

University of Toledo, Toledo, Ohio

Monday, October 17, EMCS 422, 3:30 pm.

A-Monotone Mixed Variational Inclusion Problems

Based on Resolvent Operator Techniques

Abstract. Based on the notion of ${\it A}$-monotonicity [R. U. Verma, JOTA
129 (3)(2006) (in Press)] and related  resolvent operator techniques,
approximation solvability of a new class of nonlinear variational inclusion
problems is presented. Resolvent operator techniques have been applied to
nonlinear variational inclusion problems, especially to sensitivity
analysis, model equilibria problems in economics, optimization and control
theory, operations research, transportation network modeling, and
mathematical programming. Since ${\it A}$-monotonicity generalizes the
well-known notion of maximal monotone mappings, the results thus obtained,
are general in nature.

*************************************

Our next speakers will be Charles Johnson, Department of Mathematics,
College of William and Mary, VA, Friday, October 21

and

David Ashe, Department of Mathematics, UTC, Thursday, October 27.

************************************

Boris P Belinskiy

Department of Mathematics, Dept. 6956

University of Tennessee at Chattanooga

Ph. (423) 425-4748

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